Bivector (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Bivector" in English language version.

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19books.google.com

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archive.org

Forder, Henry (1941). The Calculus of Extension. p. 79 – via Internet Archive.
Gibbs, Josiah Willard; Wilson, Edwin Bidwell (1901). Vector analysis: a text-book for the use of students of mathematics and physics. Yale University Press. p. 481ff. directional ellipse.
William E Baylis (1994). Theoretical methods in the physical sciences: an introduction to problem solving using Maple V. Birkhäuser. p. 234, see footnote. ISBN 978-0-8176-3715-6. The terms axial vector and pseudovector are often treated as synonymous, but it is quite useful to be able to distinguish a bivector (...the pseudovector) from its dual (... the axial vector).

books.google.com

Dorst, Leo; Fontijne, Daniel; Mann, Stephen (2009). Geometric Algebra for Computer Science: An Object-Oriented Approach to Geometry (2nd ed.). Morgan Kaufmann. p. 32. ISBN 978-0-12-374942-0. The algebraic bivector is not specific on shape; geometrically it is an amount of directed area in a specific plane, that's all.
Hestenes, David (1999). New foundations for classical mechanics: Fundamental Theories of Physics (2nd ed.). Springer. p. 21. ISBN 978-0-7923-5302-7.
Lounesto 2001, p. 33 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, p. 87 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Parshall, Karen Hunger; Rowe, David E. (1997). The Emergence of the American Mathematical Research Community, 1876–1900. American Mathematical Society. p. 31 ff. ISBN 978-0-8218-0907-5.
Farouki, Rida T. (2007). "Chapter 5: Quaternions". Pythagorean-hodograph curves: algebra and geometry inseparable. Springer. p. 60 ff. ISBN 978-3-540-73397-3.
Boulanger, Philippe; Hayes, Michael A. (1993). Bivectors and waves in mechanics and optics. Springer. ISBN 978-0-412-46460-7.
Boulanger, P.H.; Hayes, M. (1991). "Bivectors and inhomogeneous plane waves in anisotropic elastic bodies". In Wu, Julian J.; Ting, Thomas Chi-tsai; Barnett, David M. (eds.). Modern theory of anisotropic elasticity and applications. Society for Industrial and Applied Mathematics (SIAM). p. 280 et seq. ISBN 978-0-89871-289-6.
Hestenes 1999, p. 61
Lounesto 2001, p. 35 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, p. 86 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, p. 29 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Chris Doran; Anthony Lasenby (2003). Geometric algebra for physicists. Cambridge University Press. p. 56. ISBN 978-0-521-48022-2.
Lounesto 2001, pp. 37–39 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, pp. 89–90 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, pp. 109–110 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, p. 222 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, p. 193 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}
Lounesto 2001, p. 217 Lounesto, Pertti (2001). Clifford algebras and spinors. Cambridge: Cambridge University Press. ISBN 978-0-521-00551-7.^{[permanent dead link‍]}

davidhestenes.net

Hestenes, David; Ziegler, Renatus (1991). "Projective Geometry with Clifford Algebra" (PDF). Acta Applicandae Mathematicae. 23: 25–63. CiteSeerX 10.1.1.125.368. doi:10.1007/bf00046919. S2CID 1702787.

doi.org

Hestenes, David; Ziegler, Renatus (1991). "Projective Geometry with Clifford Algebra" (PDF). Acta Applicandae Mathematicae. 23: 25–63. CiteSeerX 10.1.1.125.368. doi:10.1007/bf00046919. S2CID 1702787.

psu.edu

citeseerx.ist.psu.edu

Hestenes, David; Ziegler, Renatus (1991). "Projective Geometry with Clifford Algebra" (PDF). Acta Applicandae Mathematicae. 23: 25–63. CiteSeerX 10.1.1.125.368. doi:10.1007/bf00046919. S2CID 1702787.

semanticscholar.org

api.semanticscholar.org

Hestenes, David; Ziegler, Renatus (1991). "Projective Geometry with Clifford Algebra" (PDF). Acta Applicandae Mathematicae. 23: 25–63. CiteSeerX 10.1.1.125.368. doi:10.1007/bf00046919. S2CID 1702787.

wikisource.org

en.wikisource.org

A discussion of quaternions from these years is at: McAulay, Alexander (1911). "Quaternions" . In Chisholm, Hugh (ed.). Encyclopædia Britannica. Vol. 22 (11th ed.). Cambridge University Press. pp. 718–723.

youtube.com

Wildberger, Norman J. (2010). Area and Volume. Wild Linear Algebra. Vol. 4. University of New South Wales – via YouTube.